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Topics in Hardy Classes and Univalent Functions (Hardcover, 1994 ed.)
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Topics in Hardy Classes and Univalent Functions (Hardcover, 1994 ed.)
Series: Birkhauser Advanced Texts / Basler Lehrbucher
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These notes are based on lectures given at the University of
Virginia over the past twenty years. They may be viewed as a course
in function theory for nonspecialists. Chapters 1-6 give the
function-theoretic background to Hardy Classes and Operator Theory,
Oxford Mathematical Monographs, Oxford University Press, New York,
1985. These chapters were written first, and they were origi nally
intended to be a part of that book. Half-plane function theory
continues to be useful for applications and is a focal point in our
account (Chapters 5 and 6). The theory of Hardy and Nevanlinna
classes is derived from proper ties of harmonic majorants of
subharmonic functions (Chapters 3 and 4). A selfcontained treatment
of harmonic and subharmonic functions is included (Chapters 1 and
2). Chapters 7-9 present concepts from the theory of univalent
functions and Loewner families leading to proofs of the Bieberbach,
Robertson, and Milin conjectures. Their purpose is to make the work
of de Branges accessible to students of operator theory. These
chapters are by the second author. There is a high degree of
independence in the chapters, allowing the material to be used in a
variety of ways. For example, Chapters 5-6 can be studied alone by
readers familiar with function theory on the unit disk. Chapters
7-9 have been used as the basis for a one-semester topics course."
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